The edge case handling is where I fumbled.
Clarify the window definition and edge case behavior, then implement using pandas rolling with center=True and min_periods=2k+1, replacing NaN with -1. Discuss trade-offs between rolling and manual convolution, and mention performance considerations for large DataFrames.
Pro tip: Mention that rolling with center=True and min_periods ensures only full windows are computed, and that replacing NaN with -1 is efficient. Also note that for very large DataFrames, using numpy's sliding_window_view or convolution can be faster, but pandas rolling is more readable and handles edge cases.
Confirm the window size k, the meaning of 'full window' (exactly 2k+1 rows), and that rows without a full window get -1. Ask if the DataFrame is sorted or if the window should be based on row order.
Decide between pandas rolling with center=True and min_periods=2k+1, or manual convolution. Discuss trade-offs: rolling is concise and handles NaN, but may be slower for large data; convolution is faster but requires more code.
Write a function that takes a DataFrame, column name, and k, computes the centered rolling mean, and fills NaN with -1. Use df[col].rolling(window=2*k+1, center=True, min_periods=2*k+1).mean().fillna(-1).
Test with small examples, including edge cases like k=0, k larger than DataFrame length, and non-numeric columns. Verify that only full windows get averages and others get -1.
Mention that for large DataFrames, using numpy's sliding_window_view or scipy's convolve can be more efficient. Also note that if the DataFrame is very large, out-of-core or parallel processing might be needed.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.
Classic interval merge but in pandas, which is annoying.
First, sort the DataFrame by group keys and interval start times. Then, within each group, identify overlapping or touching intervals by comparing the current start with the cumulative maximum end of previous intervals, and assign a new group ID whenever a break occurs. Finally, aggregate each group to get the merged start and end times.
Pro tip: Mention that using a vectorized approach with groupby and cummax is more efficient than row-wise iteration, and clarify how you handle edge cases like intervals that touch exactly (end == next start) and null values.
Sort the DataFrame by the grouping columns (e.g., vehicle, event type) and the interval start time to ensure intervals are processed in order.
Within each group, compute the cumulative maximum of the end times up to the previous row to track the furthest end seen so far.
Create a boolean flag that is True when the current start is greater than the cumulative max end (i.e., a new interval begins), then use cumsum to assign a unique group ID to each merged interval.
Group by the original group keys and the new group ID, then compute the minimum start and maximum end to produce one row per merged interval.
Reset the index, drop the temporary group ID column, and ensure the output has the correct columns and data types.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.